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Keywords
(11)
Analytical Model
Covariance Matrix
Experimental Data
Finite Element Model
Inverse Problem
Measurement Error
Point of View
Random Variable
Statistical Properties
Stochastic Finite Elements
Stochastic Model
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Stochastic model updating—Covariance matrix adjustment from uncertain experimental modal data
Stochastic model updating—Covariance matrix adjustment from uncertain experimental modal data,10.1016/j.ymssp.2009.10.006,Mechanical Systems and Signa
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Stochastic model updating—Covariance matrix adjustment from uncertain experimental modal data
(
Citations: 2
)
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Y. Govers
,
M. Link
With deterministic methods
finite element model
parameters are updated by using a single set of experimental data. As a consequence the corrected
analytical model
only reflects this single test case. However, test data are inherently exposed to uncertainty due to measurement errors, different modal extraction techniques, etc. Even a more relevant factor for variability originates from production tolerances and consequently the question arises, how to describe model parameters from the stochastic point of view? Therefore it would be desirable to use
statistical properties
of multiple sets of experimental and to consider the update parameters as random variables. This paper presents an inverse approach how to identify a stochastic
finite element model
from uncertain test data. In detail, this work demonstrates a method to adjust design parameter means and their related
covariance matrix
from multiple sets of experimental modal data. Results are shown from a numerical example.
Journal:
Mechanical Systems and Signal Processing - MECH SYST SIGNAL PROCESS
, vol. 24, no. 3, pp. 696-706, 2010
DOI:
10.1016/j.ymssp.2009.10.006
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References
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(
Citations: 14
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Mechanical Systems and Signal Processing - MECH SYST SIGNAL PROCESS
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(
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Mechanical Systems and Signal Processing - MECH SYST SIGNAL PROCESS
, vol. 22, no. 8, pp. 1751-1773, 2008
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(
Citations: 7
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Journal:
International Journal for Numerical Methods in Engineering - INT J NUMER METHOD ENG
, vol. 73, no. 13, pp. 1845-1864, 2008
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Citations
(2)
Heuristic versus optimization methods for solving muscle load-sharing problems
(
Citations: 1
)
J. M. Winters
,
J. J. Fuller
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